May 28, 2017 · A graph-controlled insertion-deletion (GCID) system is a regulated extension of an insertion-deletion system. It has several components and ...
This work investigates which combinations of size parameters are sufficient to maintain the computational completeness of such restricted systems with the ...
Jun 19, 2017 · In this paper, we discuss the computational completeness of the families of GCID systems of size ( k ; 1 , i ′ , i ″ ; 1 , j ′ , j ″ ) with k ∈ ...
In this article we give a simpler definition of the concept of graph-controlled insertion-deletion systems and we show that computational completeness can ...
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Oct 22, 2024 · In this paper, we discuss the computational completeness of the families of GCID systems of size (k;1,i′,i″;1,j′,j″) with k∈{3,5} and for ( ...
Computational Completeness of Path-Structured Graph-Controlled Insertion-Deletion Systems. Book chapter published in 2017 by Henning Fernau, Lakshmanan ...
A graph-controlled insertion---deletion system is a regulated extension of an insertion---deletion system. It has several components and each component ...
Nov 13, 2017 · In this paper, we prove the computational completeness of the following graph-controlled ins-del systems: (i) 3 components with size (1, 1, 1; 1 ...
Aug 3, 2024 · Computational Completeness of Path-Structured Graph-Controlled Insertion-Deletion Systems. CIAA 2017: 89-100; 2016. [j5]. view. electronic ...
In such a system, the concept of a component is introduced and is associated with every insertion or deletion rule. The transition is performed by choosing any ...